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20152020
most citedNo Regularity Singularities Exist at Points of General Relativistic Shock Wave Interaction between Shocks from Different Characteristic Families

17 citations · 17 across the 1 of their papers we have counts for

collaborators

5 papers

physics.flu-dyn2020

Decay and Subluminality of Modes of all Wave Numbers in the Relativistic Dynamics of Viscous and Heat Conductive Fluids

Heinrich Freistühler, Moritz Reintjes, Blake Temple

To further confirm the causality and stability of a second-order hyperbolic system of partial differential equations that models the relativistic dynamics of barotropic fluids with…

gr-qc2018

How to smooth a crinkled map of spacetime: Uhlenbeck compactness for connections and optimal regularity for general relativistic shock waves by the Reintjes-Temple-equations

Moritz Reintjes, Blake Temple

We present authors' new theory of the RT-equations, nonlinear elliptic partial differential equations which determine the coordinate transformations which smooth connections to…

gr-qc2018

Optimal metric regularity in General Relativity follows from the RT-equations by elliptic regularity theory in -spaces

Moritz Reintjes, Blake Temple

Shock wave solutions of the Einstein equations have been constructed in coordinate systems in which the gravitational metric is only Lipschitz continuous, but the connection an…

gr-qc2018

The Regularity Transformation Equations: An elliptic mechanism for smoothing gravitational metrics in General Relativity

Moritz Reintjes, Blake Temple

A central question in General Relativity (GR) is how to determine whether singularities are geometrical properties of spacetime, or simply anomalies of a coordinate system used to…

gr-qc201517 cited

No Regularity Singularities Exist at Points of General Relativistic Shock Wave Interaction between Shocks from Different Characteristic Families

Moritz Reintjes, Blake Temple

We give a constructive proof that coordinate transformations exist which raise the regularity of the gravitational metric tensor from to in a neighborhood of po…